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  1. Euclid's elements and the axiomatic method.Ian Mueller - 1969 - British Journal for the Philosophy of Science 20 (4):289-309.
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  • Real numbers, quantities, and measurement.Bob Hale - 2002 - Philosophia Mathematica 10 (3):304-323.
    Defining the real numbers by abstraction as ratios of quantities gives prominence to then- applications in just the way that Frege thought we should. But if all the reals are to be obtained in this way, it is necessary to presuppose a rich domain of quantities of a land we cannot reasonably assume to be exemplified by any physical or other empirically measurable quantities. In consequence, an explanation of the applications of the reals, defined in this way, must proceed indirectly. (...)
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  • Beyond Wittgenstein's remarks on the foundation of mathematics: Explication of Piaget's suggestion of a biological foundation.Hans-Otto Carmesin - 1992 - Science & Education 1 (2):205-215.